A toy company manufactures two types of doll; a basic version doll; a basic version doll A and a deluxe version doll B. Each doll of type B takes twice as long to produce as one of type. A and the company would have time to ,make a maximum of 2, 000 per day if it produces only the basic version. The supply of plastic is sufficient to produce 1500 dolls per day (both A and B combined). The deluxe version requires a fancy dress of which there are only 600 per day available. If the company makes profit Rs. 3 and Rs. 5 per doll respectively o doll A and doll B; how many of each should be produced per day in order to maximize profit?

Explanation

To solve the problem of maximizing profit for the toy company that manufactures two types of dolls, we will follow these steps:

### Step 1: Define the Variables
Let:
- \( x \) = number of basic version dolls (type A) produced per day
- \( y \) = number of deluxe version dolls (type B) produced per day

### Step 2: Formulate the Objective Function
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